A kid let go 4 snails he bought at the pet store in a pond. A year later, the population of snails has grown to 13. Assuming that the population is growing exponentially, how many snails can one expect after 8 years? Round your answer to the closest full number.

Given: N1=8000 N=250 r=1 t=5 years Question: Do you think the population will grow at that rate? Explain your answer.

Please answer fast

Examine the characteristics of logistic growth by completing each statement. Not all choices will be used. *1 S exponential four competition follicular lag two J stable equilibrium Logistic growth results in a(n) curve when graphed. This growth curve exhibits time. The phase exhibits a slow growth rate due to the small number of individuals within the population early on. Exponential growth slows as increases during the deceleration phase. As the population size grows, the growth rate will accelerate due to biotic potential during what is called the growth phase. -shaped growth distinct phases over Finally, the carrying capacity is reached during the < Prey n for resources phase where birth and death rates are equal

A kid let go 4 snails he bought at the pet store in a pond. A year later, the population of snails has grown to 13. Assuming that the population is growing exponentially, how many snails can one expect after 10 years? Round your answer to the closest full number.

You start a lab colony of Rotifers (small aquatic animals) by adding 5 indviduals to a small tank. One week  later the population has grown to 17. Assuming that the population is growing exponentially, how many rotifers can you expect after 7 weeks? Round your answer to the closest full number.

A continuously growing population of alligators has a population size of 1,000 and an intrinsic rate of increase of r= 0.05 per year. Assuming that this rate of increase remains the same, about how long should it take for the population to reach 4000?

Imagine a population of daisies that is growing exponentially. At the start of 1995, the population was 104 individuals. At the start of 2004, there were 1350 individuals. Assuming r remained constant, calculate r.